ЯсноПонятно24

This is a system of equations with four equations:

1. 2 + 2xz + 4xy + 4y = 0
2. 2 + 4yz + z = 0
3. 2 + √(x − y + z + |x − 1|) = 0

To solve this system of equations, we can start by simplifying the equations:

1. 2 + 2xz + 4xy + 4y = 0 2(1 + xz + 2xy + 2y) = 0 1 + xz + 2xy + 2y = 0

2. 2 + 4yz + z = 0 2(2 + 2yz + z) = 0 2 + 2yz + z = 0

Now, we can substitute the simplified equations into the third equation:

2 + √(x − y + z + |x − 1|) = 0 2 + √(xz + 2xy + 2y + z + |x − 1|) = 0

At this point, we can see that the system of equations is not easily solvable in its current form. More information or constraints are needed to find a unique solution.